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Second-law check through the inner Cauchy horizon of regular black holes with nonlocal fakeon-regulated mass inflation
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Untitled section medium confidence \(F_1,F_2\) Untitled section medium confidence \(S_{\mathrm{NL}}\) Untitled section medium confidence \(\mathrm{d} A_+/\mathrm{d} v > 0\) Untitled section medium confidence \(\mathrm{d} A_-/\mathrm{d} v < 0\) Untitled section medium confidence \(M\Lambda\in[0.84,\,10^6]\) Untitled section medium confidence \(\mathrm{d} S_{\mathrm{total}}/\mathrm{d} v \ge 0\) Untitled section medium confidence Lambda = \sqrt{27/(16 z_1)} \simeq 0 Untitled section medium confidence An asymptotic argument shows the inner-horizon contribution is suppressed as \(\mathcal O(1/M^2)\) in the Schwarzschild-like limit (a sharper suppression than naive expectation, traceable to the spectral lock \(r_-^2 -... Untitled section medium confidence The recently proposed fakeon Pauli-Villars regulator from the spectral causal theory (SCT) - a one-loop effective gravitational theory with entire-function nonlocal form factors \(F_1,F_2\) acting on the Weyl- and Ricci... Second-law check through the inner Cauchy horizon of regular black holes with nonlocal fakeon-regulated mass inflation medium confidence The recently proposed fakeon Pauli–Villars regulator from the spectral causal theory (SCT) — a one-loop effective gravitational theory with entire-function nonlocal form factors [math] acting on the Weyl- and Ricci-squa... 1 Introduction medium confidence The classical inner Cauchy horizon of a charged or rotating black hole is generically unstable: ingoing and outgoing late-time fluxes are blueshifted exponentially with respect to a horizon-comoving observer, and their... 1 Introduction medium confidence The algebraic Anselmi-smooth interpolation (henceforth “S3”) replaces the bare blueshift kernel [math] by [math] which is bounded above by [math] as [math] and produces a monotone non-decreasing [math] saturating to a f... 2 Hayward+SCT background and entropy ansatz medium confidence The driver of the entropy evolution is the S3 mass-aspect equation [math] (7) where [math] is the Price-tail decay exponent and [math] is the Anselmi-smooth kernel, which yields [math] identically; the natural seed freq... 2 Hayward+SCT background and entropy ansatz medium confidence Equation (7) is implicit through the appearance of [math] and [math] on the right-hand side; we integrate it self-consistently along [math] , evaluating the horizon at [math] at every step. Require a human verification attestation.
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